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Kostrikin, Introduction to algebra §¡. §ª. §¬§à§ã§ä§â§Ú§Ü§Ú§ß, §£§Ó§Ö§Õ§Ö§ß§Ú§Ö §Ó §Ñ§Ý§Ô§Ö§Ò§â§å 4. §®. §®. ²¨Ë¹ÌØÄá¿Æ·ò£¬½âÎö¼¸ºÎ£¬¸ßµÈ½ÌÓý³ö°æÉç M. Postnikov, Analytic geometry §®. §®. §±§à§ã§ä§ß§Ú§Ü§à§Ó, §¡§ß§Ñ§Ý§Ú§ä§Ú§é§Ö§ã§Ü§Ñ§ñ §Ô§Ö§à§Þ§Ö§ä§â§Ú§ñ 5. §®. §®. ²¨Ë¹ÌØÄá¿Æ·ò£¬ÏßÐÔ´úÊýºÍ΢·Ö¼¸ºÎ£¬¸ßµÈ½ÌÓý³ö°æÉç M. Postnikov, Linear algebra and differential geometry §®. §®. §±§à§ã§ä§ß§Ú§Ü§à§Ó, §§Ú§ß§Ö§Û§ß§Ñ§ñ §Ñ§Ý§Ô§Ö§Ò§â§Ñ §Ú §Õ§Ú§æ§æ§Ö§â§Ö§ß§è§Ú§Ñ§Ý§î§ß§Ñ§ñ §Ô§Ö§à§Þ§Ö§ä§â§Ú§ñ 6. G. H. Hardy, An Introduction to the Theory of Numbers §¤. §·§Ñ§â§Õ§Ú, §£§Ó§Ö§Õ§Ö§ß§Ú§Ö §Ó §ä§Ö§à§â§Ú§ð §é§Ú§ã§Ö§Ý 7. §£. §ª. °¢Åµ¶ûµÂ£¬³£Î¢·Ö·½³Ì£¬¿ÆÑ§³ö°æÉç V. I. Arnold, Ordinary differential equation §£. §ª. §¡§â§ß§à§Ý§î§Õ, §à§Ò§í§Ü§ß§à§Ó§Ö§ß§ß§í§Ö §Õ§Ú§æ§æ§Ö§â§Ö§ß§è§Ú§Ñ§Ý§î§ß§í§Ö §å§â§Ñ§Ó§ß§Ö§ß§Ú§ñ 8. H. ¼Îµ±£¬½âÎöº¯ÊýÂÛ³õ²½£¬¸ßµÈ½ÌÓý³ö°æÉç Henri Cartan, Theorie elementaire des fonctions analytuques d'une ou plusieurs variables complexes Theorie §¡. §¬§Ñ§â§ä§Ñ§ß §¿§Ý§Ö§Þ§Ö§ß§ä§Ñ§â§ß§Ñ§ñ §ä§Ö§à§â§Ú§ñ §Ñ§ß§Ñ§Ý§Ú§ä§Ú§é§Ö§ã§Ü§Ú§ç §æ§å§ß§Ü§è§Ú§Û §à§Õ§ß§à§Ô§à §Ú §ß§Ö§ã§Ü§à§Ý§î§Ü§Ú§ç §Ü§à§Þ§á§Ý§Ö§Ü§ã§ß§í§ç §á§Ö§â§Ö§Þ§Ö§ß§ß§í§ç 9. §¡. §¯. ¿Â¶ûιûÂå·ò¡¶º¯ÊýÂÛÓë·ºº¯·ÖÎö³õ²½¡·Éϲá A. N. Kolmogorov, Elements of the Theory of Functions and Functional Analysis §¡. §¯. §¬§à§Ý§Þ§à§Ô§à§â§à§Ó, §¿§Ý§Ö§Þ§Ö§ß§ä§í §ä§Ö§à§â§Ú§Ú §æ§å§ß§Ü§è§Ú§Û §Ú §æ§å§ß§Ü§è§Ú§à§ß§Ñ§Ý§î§ß§à§Ô§à §Ñ§ß§Ñ§Ý§Ú§Ù§Ñ 10. §¡. §³. Ã×Éê¿Æ£¬Î¢·Ö¼¸ºÎÓëÍØÆËѧ½Ì³Ì£¬µÚÒ»²á£¬µÚ¶þ²á£¬¸ßµÈ½ÌÓý³ö°æÉç A. S. Mishchenko, Differential geometry and topology §¡. §³. §®§Ú§ë§Ö§ß§Ü§à, §¬§å§â§ã §Õ§Ú§æ§æ§Ö§â§Ö§ß§è§Ú§Ñ§Ý§î§ß§à§Û §Ô§Ö§à§Þ§Ö§ä§â§Ú§Ú §Ú §ä§à§á§à§Ý§à§Ô§Ú§Ú. 11. J. L. ¿À³£¬Ò»°ãÍØÆËѧ£¬¿ÆÑ§³ö°æÉç J. L. Kelley, General Topology. §¥§Ø.§¬§Ö§Ý§Ý§Ú§°§Ò§ë§Ñ§ñ §ä§à§á§à§Ý§à§Ô§Ú§ñ 11. R. Bott, Differential forms in algebraic topology §². §¢§à§ä§ä, §¥§Ú§æ§æ§Ö§â§Ö§ß§è§Ú§Ñ§Ý§î§ß§í§Ö §æ§à§â§Þ§í §Ó §Ñ§Ý§Ô§Ö§Ò§â§Ñ§Ú§é§Ö§ã§Ü§Ú§à§Û §ä§à§á§à§Ý§à§Ô§Ú§Ú 12. Ī×ڼᡶ´úÊýѧ¡· 13. M. F. °¢µÙÑÇ£¬½»»»´úÊýµ¼Òý£¬¿ÆÑ§³ö°æÉç M. F. Atiyah, Introduction to Commutative Algebra §®. §¡§ä§î§ñ, §£§Ó§Ö§Õ§Ö§ß§Ú§Ö §Ó §Ü§à§Þ§Þ§å§ä§Ñ§ä§Ú§Ó§ß§å§ð §Ñ§Ý§Ô§Ö§Ò§â§å 14. F. Àè´Ä£¬·ºº¯·ÖÎö½²Ò壬Éϲᣬϲᣬ¿ÆÑ§³ö°æÉç F. Riesz, Functional Analysis §¶. §²§Ú§ã§ã, §§Ö§Ü§è§Ú§Ú §á§à §æ§å§ß§Ü§è§Ú§à§ß§Ñ§Ý§î§ß§à§Þ§å §Ñ§ß§Ñ§Ý§Ú§Ù§å 15. §. §¥. ÀʵÀ£¬Á¦Ñ§£¬¸ßµÈ½ÌÓý³ö°æÉç L. D. Landau, Mechanics §. §¥. §§Ñ§ß§Õ§Ñ§å, §®§Ö§ç§Ñ§ß§Ú§Ü§Ñ 16. H. ¸êµÂ˹̹£¬¾µäÁ¦Ñ§£¬¿ÆÑ§³ö°æÉç H. Goldstein,Classical Mechanics 17. §. §¥. ÀʵÀ£¬³¡ÂÛ£¬¸ßµÈ½ÌÓý³ö°æÉç, L. D. Landau,The Classical Theory of Fields §. §¥. §§Ñ§ß§Õ§Ñ§å, §´§Ö§à§â§Ú§ñ §á§à§Ý§ñ 18. J. D. ½Ü¿ËÑ·£¬¾µäµç¶¯Á¦Ñ§£¬ÉϲᣬϲᣬÈËÃñ½ÌÓý³ö°æÉç J. D. Jackson,Classical Electrodynamics 19. §. §¥. ÀʵÀ£¬Í³¼ÆÎïÀíѧ£¬µÚÒ»²á£¬¸ßµÈ½ÌÓý³ö°æÉç L. D. 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